MIT 2.003SC Engineering Dynamics, Fall 2011
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What you'll learn
This course includes
- 39.5 hours of video
- Certificate of completion
- Access on mobile and TV
Course content
1 modules • 39 lessons • 39.5 hours of video
MIT 2.003SC Engineering Dynamics, Fall 2011
39 lessons
• 39.5 hours
MIT 2.003SC Engineering Dynamics, Fall 2011
39 lessons
• 39.5 hours
- 1. History of Dynamics; Motion in Moving Reference Frames 54:19
- 2. Newton's Laws & Describing the Kinematics of Particles 01:11:09
- 3. Motion of Center of Mass; Acceleration in Rotating Ref. Frames 01:14:47
- 4. Movement of a Particle in Circular Motion w/ Polar Coordinates 56:17
- R2. Velocity and Acceleration in Translating and Rotating Frames 47:06
- 5. Impulse, Torque, & Angular Momentum for a System of Particles 01:17:06
- 6. Torque & the Time Rate of Change of Angular Momentum 01:06:01
- R3. Motion in Moving Reference Frames 41:08
- 7. Degrees of Freedom, Free Body Diagrams, & Fictitious Forces 01:11:43
- 8. Fictitious Forces & Rotating Mass 01:12:14
- R4. Free Body Diagrams 41:04
- 9. Rotating Imbalance 01:14:32
- 10. Equations of Motion, Torque, Angular Momentum of Rigid Bodies 01:09:07
- R5. Equations of Motion 43:13
- 11. Mass Moment of Inertia of Rigid Bodies 01:09:58
- 12. Problem Solving Methods for Rotating Rigid Bodies 01:11:22
- R6. Angular Momentum and Torque 33:43
- 13. Four Classes of Problems With Rotational Motion 01:03:53
- 14. More Complex Rotational Problems & Their Equations of Motion 01:14:08
- R7. Cart and Pendulum, Direct Method 42:51
- Notation Systems 06:02
- 15. Introduction to Lagrange With Examples 01:21:17
- R8. Cart and Pendulum, Lagrange Method 35:01
- 16. Kinematic Approach to Finding Generalized Forces 01:13:31
- 17. Practice Finding EOM Using Lagrange Equations 01:17:53
- R9. Generalized Forces 44:56
- 18. Quiz Review From Optional Problem Set 8 37:27
- 19. Introduction to Mechanical Vibration 01:14:57
- 20. Linear System Modeling a Single Degree of Freedom Oscillator 01:15:55
- 21. Vibration Isolation 01:20:24
- 22. Finding Natural Frequencies & Mode Shapes of a 2 DOF System 01:23:02
- R10. Steady State Dynamics 29:34
- 23. Vibration by Mode Superposition 01:17:07
- 24. Modal Analysis: Orthogonality, Mass Stiffness, Damping Matrix 01:21:52
- R11. Double Pendulum System 40:20
- 25. Modal Analysis: Response to IC's and to Harmonic Forces 01:18:29
- 26. Response of 2-DOF Systems by the Use of Transfer Functions 01:21:30
- 27. Vibration of Continuous Structures: Strings, Beams, Rods, etc. 01:12:13
- R12. Modal Analysis of a Double Pendulum System 52:25
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